Lectures on Quaternions

E455350

Lectures on Quaternions is a foundational 19th-century mathematical treatise in which William Rowan Hamilton systematically develops and expounds his theory of quaternions.

All labels observed (2)

Label Occurrences
Elements of Quaternions 1
Lectures on Quaternions canonical 1

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Statements (48)

Predicate Object
instanceOf 19th-century book
book
mathematical treatise
nonfiction book
author William Rowan Hamilton NERFINISHED
availableAt Google Books NERFINISHED
Internet Archive NERFINISHED
basedOn Hamilton’s earlier papers on quaternions
centuryOfPublication 19th century
countryOfOrigin Ireland
describes lines and planes represented by quaternions
quaternion conjugation
quaternion multiplication
rotation in three-dimensional space
scalar part of a quaternion
vector part of a quaternion
field mathematical physics
mathematics
genre mathematics textbook
scientific literature
hasEdition later reprints
original 1853 edition
hasFormat digital scan
print
hasNotation Hamiltonian quaternion notation NERFINISHED
hasPart algebraic theory of quaternions
geometrical applications
introductory lectures
historicalSignificance first systematic exposition of Hamilton’s quaternion theory
foundational work in the history of quaternions
influenced development of vector analysis
later work on noncommutative algebra
intendedAudience advanced students of mathematics
mathematicians
isPartOf Hamilton’s works on quaternions
language English
libraryOfCongressSubject Quaternions NERFINISHED
mainSubject algebra
quaternions
vector analysis
placeOfPublication Dublin NERFINISHED
precedes Elements of Quaternions NERFINISHED
publicationYear 1853
publisher Hodges and Smith NERFINISHED
timePeriodDescribed mid-19th century mathematics
title Lectures on Quaternions NERFINISHED
usesConcept imaginary units i, j, k
noncommutative multiplication

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Referenced by (2)

Full triples — surface form annotated when it differs from this entity's canonical label.

William Rowan Hamilton notableWork Lectures on Quaternions
William Rowan Hamilton notableWork Lectures on Quaternions
this entity surface form: Elements of Quaternions